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Question

Provide the differential expression dy=f′(x)dxdy=$$f^{\prime}$$\left(x\right)dx for the following function:f(x)=2sin⁡2(2x)f\left(x\right)=2\$$sin^2$$\left(2x\right)

Accepted Answer

dy=4sin⁡(4x)dxdy=4\sin\left(4x\right)dx

Answer

dy=−4sin⁡(4x)dxdy=-4\sin\left(4x\right)dx

Answer

dy=2sin⁡(4x)dxdy=2\sin\left(4x\right)dx

Answer

dy=−2sin⁡(4x)dxdy=-2\sin\left(4x\right)dx

Provide the differential expression dy=f′(x)dxdy=f^{\(\prime\)}\(\left\)(x\(\right\))dx for the following function:f(x)=2sin2(2x)f\(\left\)(x\(\right\))=2\(\sin\)^2\(\left\)(2x\(\right\))

Provide the differential expression $d y = f^{'} (x) d x$ for the following function:
$f of x equals 2 sine squared 2 x$